Artikel
Open Access
Solution of the Dirac equation with magnetic monopole and pseudoscalar potentials
-
Sohrab Aghaei
und
Alireza Chenaghlou
Veröffentlicht/Copyright:
23. April 2014
Published Online: 2014-4-23
Published in Print: 2014-4-1
© 2014 Versita Warsaw
Artikel in diesem Heft
- A relativistic wave equation with a local kinetic operator and an energy-dependent effective interaction for the study of hadronic systems
- Wong’s equations in Yang-Mills theory
- Planck-scale corrections to Friedmann equation
- Exact solution of D-dimensional Schrödinger equation generated from certain central power-law potentials
- Solution of the Dirac equation with magnetic monopole and pseudoscalar potentials
- Electro-osmotically actuated oscillatory flow of a physiological fluid on a porous microchannel subject to an external AC electric field having dissimilar frequencies
- Electrical characterization of polymer matrix — TiO2 filler composites through isothermal polarization / depolarization currents and I–V tests
- Bound state of solution of Dirac-Coulomb problem with spatially dependent mass
Schlagwörter für diesen Artikel
Dirac equation;
Dirac monopole;
Aharonov-Bohm potential;
spin-weighted spherical harmonics;
pseudoscalar potential
Creative Commons
BY-NC-ND 3.0
Artikel in diesem Heft
- A relativistic wave equation with a local kinetic operator and an energy-dependent effective interaction for the study of hadronic systems
- Wong’s equations in Yang-Mills theory
- Planck-scale corrections to Friedmann equation
- Exact solution of D-dimensional Schrödinger equation generated from certain central power-law potentials
- Solution of the Dirac equation with magnetic monopole and pseudoscalar potentials
- Electro-osmotically actuated oscillatory flow of a physiological fluid on a porous microchannel subject to an external AC electric field having dissimilar frequencies
- Electrical characterization of polymer matrix — TiO2 filler composites through isothermal polarization / depolarization currents and I–V tests
- Bound state of solution of Dirac-Coulomb problem with spatially dependent mass
